Results 261 to 270 of about 528,042 (304)
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Mathematical methods in the applied sciences, 2020
In this paper, we study and investigate the ψ−Hilfer fractional differential equation with nonlocal multi‐point condition of the form: Da+q,p;ψu(t)=f(t,u(t),Da+q,p;ψu(t)),t∈[a,b],Ia+1−r;ψu(a)=∑i=1mβiu(ηi),q≤r=q+p ...
Piyachat Borisut+3 more
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In this paper, we study and investigate the ψ−Hilfer fractional differential equation with nonlocal multi‐point condition of the form: Da+q,p;ψu(t)=f(t,u(t),Da+q,p;ψu(t)),t∈[a,b],Ia+1−r;ψu(a)=∑i=1mβiu(ηi),q≤r=q+p ...
Piyachat Borisut+3 more
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Fuzzy differential equation with nonlocal condition
Fuzzy Sets and Systems, 2000zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Kuk-Hyeon Son+2 more
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Advanced Nonlinear Studies, 2021
The existence of at least one positive solution to a large class of both integer- and fractional-order nonlocal differential equations, of which one model case is - A ( ( b * u q ) ( 1 ) ) u ′′ ( t ) = λ f ( t , u ( t ) ) , t ∈ ( 0 , 1 ...
C. Goodrich
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The existence of at least one positive solution to a large class of both integer- and fractional-order nonlocal differential equations, of which one model case is - A ( ( b * u q ) ( 1 ) ) u ′′ ( t ) = λ f ( t , u ( t ) ) , t ∈ ( 0 , 1 ...
C. Goodrich
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ZAMM - Journal of Applied Mathematics and Mechanics / Zeitschrift für Angewandte Mathematik und Mechanik, 2021
The Eringen's fully nonlocal elasticity model is known to lead to ill‐posed boundary‐value problems and to suffer some boundary effects arising from particle interactions impeded by the body's boundary surface.
A. Pisano, P. Fuschi, C. Polizzotto
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The Eringen's fully nonlocal elasticity model is known to lead to ill‐posed boundary‐value problems and to suffer some boundary effects arising from particle interactions impeded by the body's boundary surface.
A. Pisano, P. Fuschi, C. Polizzotto
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Nonlocal Intuitionistic Fuzzy Differential Equation
2020In this paper, we shall prove the existence and uniqueness theorem of solution of intuitionistic fuzzy differential equation with nonlocal condition by using the contraction mapping principle and we establish some property of the solution like the continuous dependence.
Said Melliani, R. Ettoussi, S. Chadli
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Mathematica Slovaca, 2019
The aim of this paper is to discuss the existence of mild solutions for a class of semilinear stochastic partial differential equation with nonlocal initial conditions and noncompact semigroups in a real separable Hilbert space.
Xuping Zhang+3 more
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The aim of this paper is to discuss the existence of mild solutions for a class of semilinear stochastic partial differential equation with nonlocal initial conditions and noncompact semigroups in a real separable Hilbert space.
Xuping Zhang+3 more
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On Differential Equations with Nonlocal Switch Functionals
Journal of Mathematical Sciences, 2013Systems of ordinary differential equations along with nonlocal functionals are considered. These functionals allow us to watch qualitative characteristics of solutions. It is proved that if assumptions are natural, then the switch moment can be found by means of finite difference approximations of differential equations.
R. V. Shamin, R. V. Shamin
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Optimal control problems for some nonlocal differential equations
Nonlinear Analysis: Theory, Methods & Applications, 2001The direct methods of calculus were used to analyze the optimal control problems for some nonlocal differential equations. The problems involved functional-differential equations with argument deviation. The relaxation of a variational problem involving a local functional was reduced to some well-known convexification of the integrand.
Drakhlin M., Litsyn E., Stepanov E.
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A finite difference scheme for the nonlinear time‐fractional partial integro‐differential equation
Mathematical methods in the applied sciences, 2020In this paper, a finite difference scheme is proposed for solving the nonlinear time‐fractional integro‐differential equation. This model involves two nonlocal terms in time, ie, a Caputo time‐fractional derivative and an integral term with memory.
Jing Guo, Da Xu, W. Qiu
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